A neuron is the basic building block of a neural network: a relatively simple function whose weighted connections can participate in modeling complicated, unknown target functions. A network gains expressive power by combining many neurons, connections, and parameter values. section 7.1 section 7.3
The useful analogy is structural rather than mystical: connection weights play a role similar to synaptic strengths, while training iteratively tunes parameters so outputs better match desired outcomes. The neuron is therefore the small computational unit beneath a model that can generalize beyond its training inputs. section 1.1 section 7.1
| y(hardness, sharpness) = w0 × hardness + w1 × sharpness + b |
A compact weighted-sum expression makes the neuron analogy concrete: inputs such as hardness and sharpness contribute through weights and a bias to produce a score. section 1.1
From features to a threat decision
For hardness = 0.01 and sharpness = 0.02, the model produces threat = −0.90 and chooses “approach and purr.” At hardness = 0.99 and sharpness = 0.97, it produces threat = 0.90 and chooses “run away.” section 1.1

